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I need help correcting this problem: Given the discrete uniform population shown to the right, find the probability that a random sample of size 96,
I need help correcting this problem:
Given the discrete uniform population shown to the right, find the probability that a random sample of size 96, l x=119 17 selected with replacement, will yield a sample mean fix)= 3 t greater than 9.2 but less than 10 4. Assume the means 0 elsewheare are measured to the nearest tanth. Click here to view page 1 of the standard normal distribution table. Click here to view page 2 of the standard normal distribution table. The probability is [0.3633|. (Round to four decimal places as needed .} Standard Normal Distribution Table (Page 2) z .00 01 03 07 08 z 0.0 05000 (L5040 05120 05270 05319 0.0 0.1 05398 05438 05517 05675 05714 0.1 0.2 05793 (L5832 0.5010 06064 06103 0.2 0.3 06170 06217 0.6203 06T 06480 0.3 0.4 06554 0.6591 0.6664 06808 06844 0.4 0.5 06015 0.6950 0.7019 7157 0.5 0.6 0727 07201 07357 07486 0.6 0.7 07580 0.7611 07673 7794 0.7 0.8 07881 0.7010 0.7967 08078 0.8 0.9 08150 08186 0.8238 08340 0.9 1.0 08413 OR438 08461 08485 L8577 0.8500 1.0 1.1 08643 08665 08686 08708 N 08790 08810 1.1 1.2 08840 (.8860 08888 08007 (8025 08044 08062 (0.8080 0.8007 1.2 1.3 00032 00M% 09066 09082 09093 09115 09131 0947 09162 1.3 14 00192 09207 00222 00236 00251 0925 09270 09202 09306 14 1.5 00332 0.09345 00370 (0382 00304 00406 018 00420 1.5 1.6 09452 00463 00484 0MO5 09506 00515 0.9525 009535 1.6 1.7 04053 0.9564 00582 00591 00300 00608 009616 09625 00633 1.7 1.8 00641 00649 00671 00678 0.068 0.09603 09609 09706 1.8 1.9 09719 00738 0974 00730 00736 09761 09767 1.9 2.0 0.9778 009793 09798 00803 09812 09817 2.0 21 0.09826 00838 09842 09846 09851 09857 2.1 2.2 0.9864 00875 00878 0.0881 00887 00800 2.2 2.3 (,0806 00004 009906 09900 09913 09916 2.3 24 009020 00027 00920 0.0431 09931 00936 2.4 2.5 0.9040 09941 0.0045 0.0046 0008 00951 00952 2.5 2.6 00955 0.9956 0.9959 0.9960 0.9961 09963 09964 2.6 2.7 00066 0.0967 00060 00970 0.0071 00973 00071 2.7 2.8 09975 0.9976 09977 09978 09970 09980 00981 2.8 29 00082 00982 00081 00081 00085 00986 00086 2.9 3.0 00087 00987 00088 00088 00080 00080 00080 09990 00900 3.0 3.1 009991 00991 00091 00052 00992 00002 00092 00993 00003 3.1 3.2 00063 00964 00004 00004 00984 00004 00095 00005 00005 3.2 3.3 0.0095 09995 00996 0.9096 0099 00906 00006 09996 09997 3.3 3.4 009997 09997 09997 00097 00997 00907 0.09097 09997 00908 3.4 = 01 02 04 05 06 07 08 09 = = X Standard Normal Distribution Table (Page 1) z 00 01 02 03 04 05 U A7 08 09 z 34 00003 00002 00002 0000F 00003 00003 00002 00003 00003 00002 34 -33 00005 00005 00005 00004 0004 00004 0004 00004 00004 00003 -3.3 =32 00007 00007 00006 00006 00006 00006 00006 00005 00005 00005 -32 =3.1 00010 00009 00000 00009 00003 00008 00008 00008 00007 00007 -3.1 =30 00013 00013 00013 00012 00012 00011 00011 00011 00010 00010 -3.0 29 00019 00018 00018 00017 00016 000i6 00015 00015 00014 O0014 29 28 00026 00025 00024 00023 00023 00022 00021 00021 00020 00019 -2.8 27 00035 00031 00033 00032 00031 00030 00020 00028 00027 0026 2.7 =26 00047 00045 00044 00043 00041 00040 00039 00038 00037 00036 -26 25 00062 00060 00030 00057 00055 00054 00052 00051 00049 006M8 25 24 00082 0.0080 00075 0.0073 0.0071 000G 0.0068 00066 00064 24 =23 00107 0.0104 00009 0.0096 00094 00000 00089 00087 00084 -23 22 00139 0.0136 00129 0.0125 00122 00110 00116 00113 00110 22 -21 079 00174 0.0170 00166 00162 0.0158 0015 0.0150 00146 00143 -2 =20 0O028E 00222 00217 00212 00207 00202 0097 00192 00188 00183 20 19 00287 00281 00274 00268 00262 00256 00250 00244 00239 0023k -19 18 00339 00351 00344 00336 00320 00322 00314 00307 00301 00204 18 =17 00446 00436 00427 00412 00409 00401 003092 00384 00375 00367 -16 00348 00537 00526 00516 00505 00495 00485 0.0475 00465 00455 1.5 00665 00655 00643 00630 00618 00606 00504 0.0582 00571 00650 -14 0003 00793 00778 00764 00740 00735 00721 00708 00604 00681 -1.4 1.3 00068 00051 00034 00018 00001 00885 00860 00853 00838 00823 1.3 -12 0150 01131 0112 01093 01075 01056 01038 00020 01003 0.0085 -1.2 11 0137 013 01314 01202 01271 01251 01230 210 01190 01170 1.1 1.0 01687 0.1662 015390 01515 01492 01460 01446 01401 02379 1.0 09 01841 01814 01788 01762 01736 01701 01685 01660 01635 01611 09 08 02119 02000 02061 02033 02005 01922 01804 01867 08 =07 02420 02380 02358 02327 02200 02206 02177 02148 0.7 06 02743 02709 02676 02643 02611 02514 02483 02451 06 -0.5 03085 03050 03015 02081 0.2046 0.2843 02810 02776 -0.5 04 0346 0.3400 h 0.3336 0.3300 03192 03156 03121 0.3 03821 03783 03707 03669 0.3557 03520 03483 -0.2 0407 04168 04000 0.4052 03807 03858 0.1 04602 04362 04522 04483 04443 4325 04286 0447 0.0 05000 04960 04020 04880 0.4840 04721 04681 0.4641 - z 00 A1 02 03 04 A7 08 09 zStep by Step Solution
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